Converting Decimal to Words: Writing 0.5 in Word Form

Decimal Representation with Place Value Understanding

Rewrite the following decimal in words:

0.5

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Step-by-step written solution

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1

Understand the problem

Rewrite the following decimal in words:

0.5

2

Step-by-step solution

To solve this problem, we need to express the decimal 0.5 as a fraction and then rewrite that fraction in words.

First, let's convert the decimal 0.5 into a fraction. The decimal 0.5 means that we have 5 parts out of 10, or 510\frac{5}{10}. In simplest terms, the decimal 0.5 is equivalent to the fraction where 5 is the numerator and 10 is the denominator.

Therefore, when expressed in words, 0.5 is "five divided by ten."
So, the correct answer choice is:

510\frac{5}{10}

3

Final Answer

5 divided by 10

Key Points to Remember

Essential concepts to master this topic
  • Place Value Rule: The digit after decimal point represents tenths place
  • Technique: 0.5 means 5 tenths or 510\frac{5}{10}
  • Check: Verify by dividing: 5 ÷ 10 = 0.5 ✓

Common Mistakes

Avoid these frequent errors
  • Confusing decimal places with whole number positions
    Don't read 0.5 as "5 divided by 100" = 0.05! This confuses tenths with hundredths place. Always remember the first digit after the decimal point is tenths, so 0.5 equals 5 divided by 10.

Practice Quiz

Test your knowledge with interactive questions

Determine the numerical value of the shaded area:

FAQ

Everything you need to know about this question

Why is 0.5 equal to 5 divided by 10?

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The first digit after the decimal point represents the tenths place. So 0.5 means 5 tenths, which is written as 510\frac{5}{10} or "5 divided by 10".

How do I know which place value to use?

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Count the positions after the decimal point: first position = tenths, second = hundredths, third = thousandths. Since 0.5 has one digit after the decimal, it's in the tenths place.

Can I simplify the fraction 5/10?

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Yes! 510\frac{5}{10} simplifies to 12\frac{1}{2} by dividing both numerator and denominator by 5. But for this question, we need the exact place value form.

What if the decimal has more digits like 0.25?

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For 0.25, you have two digits after the decimal point, so it goes to the hundredths place: 25100\frac{25}{100} or "25 divided by 100".

Is there a quick way to remember this?

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  • One digit after decimal = tenths (÷10)
  • Two digits after decimal = hundredths (÷100)
  • Three digits after decimal = thousandths (÷1000)

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